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A Simulation Approach to Statistical Estimation of Multiperiod Optimal Portfolios

机译:一种多期最优投资组合统计估计的仿真方法

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摘要

This paper discusses a simulation-based method for solving discrete-time multiperiod portfolio choice problems under AR(1) process. The method is applicable even if the distributions of return processes are unknown. We first generate simulation sample paths of the random returns by using AR bootstrap. Then, for each sample path and each investment time, we obtain an optimal portfolio estimator, which optimizes a constant relative risk aversion (CRRA) utility function. When an investor considers an optimal investment strategy with portfolio rebalancing, it is convenient to introduce a value function. The most important difference between single-period portfolio choice problems and multiperiod ones is that the value function is time dependent. Our method takes care of the time dependency by using bootstrapped sample paths. Numerical studies are provided to examine the validity of our method. The result shows the necessity to take care of the time dependency of the value function.
机译:本文讨论了一种基于仿真的方法来解决AR(1)过程下的离散多期投资组合选择问题。即使返回过程的分布未知,该方法也适用。我们首先使用AR引导程序生成随机收益的模拟样本路径。然后,对于每个样本路径和每个投资时间,我们获得一个最佳投资组合估算器,该估算器优化了一个恒定的相对风险规避(CRRA)效用函数。当投资者考虑采用投资组合再平衡的最佳投资策略时,引入价值函数很方便。单期投资组合选择问题和多期投资组合选择问题之间最重要的区别是,价值函数与时间有关。我们的方法通过使用自举示例路径来处理时间依赖性。提供数值研究以检验我们方法的有效性。结果表明有必要注意值函数的时间依赖性。

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